Abstract
In this paper we prove a mixed weighted Strichartz inequality for the solution of $$\partial^{2}_{t} - \Delta_{x} + V(x) + 1)u(t,x) = F(t,x),$$ where $x \in \mathbb{R}^{3}$ and $V$ is a Hölder continuous non-negative potential satisfying the inequality $$V(x) \leq C(1 + |x|)^{-3-\delta}$$ with some constants $C, \delta \gt 0$.
Citation
Hideo Kubo. Sandra Lucente. "Note on weighted Strichartz estimates for Klein-Gordon equations with potential." Tsukuba J. Math. 31 (1) 143 - 173, June 2007. https://doi.org/10.21099/tkbjm/1496165119
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